./math/R-numDeriv, Accurate numerical derivatives

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Branch: CURRENT, Version: 2016.8.1.1, Package name: R-numDeriv-2016.8.1.1, Maintainer: minskim

Methods for calculating (usually) accurate numerical first and second
order derivatives. Accurate calculations are done using Richardson's
extrapolation or, when applicable, a complex step derivative is
available. A simple difference method is also provided. Simple
difference is (usually) less accurate but is much quicker than
Richardson's extrapolation and provides a useful cross-check.
Methods are provided for real scalar and vector valued functions.


Required to run:
[math/R]

Required to build:
[pkgtools/cwrappers]

Master sites: (Expand)


Version history: (Expand)


CVS history: (Expand)


   2019-08-08 21:53:58 by Brook Milligan | Files touched by this commit (189) | Package updated
Log message:
Update all R packages to canonical form.

The canonical form [1] of an R package Makefile includes the
following:

- The first stanza includes R_PKGNAME, R_PKGVER, PKGREVISION (as
  needed), and CATEGORIES.

- HOMEPAGE is not present but defined in math/R/Makefile.extension to
  refer to the CRAN web page describing the package.  Other relevant
  web pages are often linked from there via the URL field.

This updates all current R packages to this form, which will make
regular updates _much_ easier, especially using pkgtools/R2pkg.

[1] http://mail-index.netbsd.org/tech-pkg/2 … 21711.html
   2018-07-28 16:40:53 by Brook Milligan | Files touched by this commit (126)
Log message:
Remove MASTER_SITES= from individual R package Makefiles.

Each R package should include ../../math/R/Makefile.extension, which also
defines MASTER_SITES.  Consequently, it is redundant for the individual
packages to do the same.  Package-specific definitions also prevent
redefining MASTER_SITES in a single common place.
   2018-03-05 17:52:14 by Min Sik Kim | Files touched by this commit (3)
Log message:
math/R-numDeriv: Import version 2016.8.1

Methods for calculating (usually) accurate numerical first and second
order derivatives. Accurate calculations are done using 'Richardson”s'
extrapolation or, when applicable, a complex step derivative is
available. A simple difference method is also provided. Simple
difference is (usually) less accurate but is much quicker than
'Richardson”s' extrapolation and provides a useful cross-check.
Methods are provided for real scalar and vector valued functions.